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26-XX Real functions
26Exx Miscellaneous topics
26E30 Non-Archimedean analysis

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Integrable functions for the Bernoulli measures of rank $1$

Hamadoun Maïga (2010)

Annales mathématiques Blaise Pascal

In this paper, following the $p$ -adic integration theory worked out by A. F. Monna and T. A. Springer [4, 5] and generalized by A. C. M. van Rooij and W. H. Schikhof [6, 7] for the spaces which are not $σ$ -compacts, we study the class of integrable $p$ -adic functions with respect to Bernoulli measures of rank $1$ . Among these measures, we characterize those which are invertible and we give their inverse in the form of series.

Intermediate values and inverse functions on non-Archimedean fields.

Shamseddine, Khodr, Berz, Martin (2002)

International Journal of Mathematics and Mathematical Sciences

Currently displaying 1 – 2 of 2

Page 1

Displaying 1 – 2 of 2

Integrable functions for the Bernoulli measures of rank 1

Intermediate values and inverse functions on non-Archimedean fields.

Currently displaying 1 – 2 of 2

Integrable functions for the Bernoulli measures of rank $1$